Analytic Function
An analytic function is a complex function that is complex differentiable at every point in a region.
Analytic function is a college-level concept that would be first encountered in a complex analysis course.
Examples
| Exponential Function: |
The exponential function is the function consisting of the base of the natural logarithm e taken to the power of a given variable. |
| Polynomial: |
A polynomial is a mathematical expression involving a sum of powers in one or more variables multiplied by coefficients. |
| Power: |
In arithmetic, a power is an exponent to which a given quantity is raised. |
Prerequisites
| Complex Number: |
A complex number is a number consisting of a real part and an imaginary part. A complex number is an element of the complex plane. |
| Complex Plane: |
The complex plane is a term for the set of all complex numbers. Just as all real numbers can be imagined as lying on a line, all complex numbers can be thought of as points in a plane. |
| Derivative: |
A derivative is the infinitesimal rate of change in a function with respect to one of its parameters. |
Classroom Articles on Complex Analysis (Up to College Level)
